A variational principle for a thin film equation
From MaRDI portal
Publication:2334493
DOI10.1007/s10910-019-01063-8zbMath1462.76021OpenAlexW2970965816MaRDI QIDQ2334493
Publication date: 7 November 2019
Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10910-019-01063-8
Thin fluid films (76A20) Thin films (74K35) Variational methods applied to problems in fluid mechanics (76M30)
Related Items (25)
Reliability of elastic impact system with Coulomb friction excited by Gaussian white noise ⋮ Decay estimate and non-extinction of solutions of \(p\)-Laplacian nonlocal heat equations ⋮ Variational principle of the one-dimensional convection–dispersion equation with fractal derivatives ⋮ Study of an implicit type coupled system of fractional differential equations by means of topological degree theory ⋮ VARIATIONAL PRINCIPLE FOR (2 + 1)-DIMENSIONAL BROER–KAUP EQUATIONS WITH FRACTAL DERIVATIVES ⋮ THE FRACTIONAL COMPLEX TRANSFORM: A NOVEL APPROACH TO THE TIME-FRACTIONAL SCHRÖDINGER EQUATION ⋮ A fractal Boussinesq equation for nonlinear transverse vibration of a nanofiber-reinforced concrete pillar ⋮ Steady-state concentrations of carbon dioxide absorbed into phenyl glycidyl ether solutions by residual method ⋮ On a flexible extended homotopy perturbation method and its applications in applied chemistry ⋮ He's variational method for the time–space fractional nonlinear Drinfeld–Sokolov–Wilson system ⋮ A REMARK ON WANG’S FRACTAL VARIATIONAL PRINCIPLE ⋮ VARIATIONAL PRINCIPLE FOR A GENERALIZED KdV EQUATION IN A FRACTAL SPACE ⋮ Optical soliton perturbation with Kudryashov's equation by semi-inverse variational principle ⋮ Modified variational iteration algorithm-II: convergence and applications to diffusion models ⋮ Multiple rogue wave and solitary solutions for the generalized BK equation via Hirota bilinear and SIVP schemes arising in fluid mechanics ⋮ Variational theory and new abundant solutions to the (1+2)-dimensional chiral nonlinear Schrödinger equation in optics ⋮ An efficient approach for the numerical solution of fifth-order KdV equations ⋮ On a variational principle for the fractal Wu-Zhang system arising in shallow water ⋮ An analysis of time-fractional heat transfer problem using two-scale approach ⋮ VARIATIONAL PERSPECTIVE FOR THE FRACTAL THIN FILM EQUATION ARISING IN ELECTROANALYTICAL CHEMISTRY ⋮ A NEW PERSPECTIVE ON THE STUDY OF THE FRACTAL COUPLED BOUSSINESQ–BURGER EQUATION IN SHALLOW WATER ⋮ VARIATIONAL PRINCIPLES FOR FRACTAL WHITHAM–BROER–KAUP EQUATIONS IN SHALLOW WATER ⋮ VARIATIONAL PRINCIPLE AND APPROXIMATE SOLUTION FOR THE GENERALIZED BURGERS–HUXLEY EQUATION WITH FRACTAL DERIVATIVE ⋮ A NOVEL APPROACH FOR FRACTAL BURGERS–BBM EQUATION AND ITS VARIATIONAL PRINCIPLE ⋮ VARIATIONAL PRINCIPLE AND APPROXIMATE SOLUTION FOR THE FRACTAL GENERALIZED BENJAMIN–BONA–MAHONY–BURGERS EQUATION IN FLUID MECHANICS
Cites Work
- A tutorial review on fractal spacetime and fractional calculus
- Variational principles for some nonlinear partial differential equations with variable coefficients
- A remark on Samuelson's variational principle in economics
- Laplace transform: making the variational iteration method easier
- Conservation laws and Lie symmetries a \((2+1)\)-dimensional thin film equation
- Taylor series solution for Lane-Emden equation
- Hamilton's principle for dynamical elasticity
- SOME ASYMPTOTIC METHODS FOR STRONGLY NONLINEAR EQUATIONS
This page was built for publication: A variational principle for a thin film equation